Consider the matrixA = ???1000?5?3064???whose characteristic polynomial is given by PA (?) = - (? + 2) (1 - ?) 2.Then it can be stated that:Select one:The subspace generated by ? = 1 has dimension one, so A is not diagonalizable.The subspace generated by ? = 1 has dimension two, so A is diagonalizable.The algebraic multiplicity for ? = 1 is different from its geometric multiplicity.It is not possible to find an invertible matrix P and a diagonal matrix D such that P - 1AP = D.

Considere la matriz 0 6 cuyo polinomio caracteristico esta dado por PA (A) = -(X + 2) (1 - A)?. Entonces se puede afirmar que: Seleccione una: O El subespacio generado por A = 1 tiene dimension uno, por lo que A no es diagonalizable. O El subespacio generado por A = 1 tiene dimension dos, por lo que A es diagonalizable. O La multiplicidad algebraica para A = 1 es diferente a su multiplicidad geometrica. O No es posible hallar una matriz invertible P y una matriz diagonal D tal que PHAP = D